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let T:R^2 to R^2 be linear operator given by formula T(x,y)=(2x-y,-8x+4y) then which of the following vectors are in kernal(T) a)(5,10) b)(3,2) c)(1,1)
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a
its because T(5,10)=(0,0) right?! :)
if a vector, say v, is in the kernal(T), then that means T(v) = 0, so lets plug in the vectors and see which one comes out to 0: T(5,10) = (2(5)-10, -8(5)+4(10)) = (10-10, -40+40) = (0,0) wow thats luck lol, its a.
on a side note, i dont like calling it the Kernal, i like calling it the Null Space. Sounds much more awesome lol
thank you sir i got the answer
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